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100%: Lint, Jacobus Hendricus Van / Van Der Geer, Gerard: Introduction to Coding Theory and Algebraic Geometry. (=DMV Seminar; Band 12). (ISBN: 9783764322304) in Deutsch.Nur diese Ausgabe anzeigen…
88%: van Lint, J. Geer, Gerard B. M. van der: Introduction to Coding Theory Algebraic Geometry. (=Oberwolfach Seminars ; 12) Aufl. 1988 (ISBN: 9783034899796) 1988. Ausgabe, in Englisch, Taschenbuch.Nur diese Ausgabe anzeigen…
85%: Lint, Jacobus Hendricus Van, Lint, Jacobus H. Van, Van Der Geer, Gerard: Introduction to Coding Theory and Algebraic Geometry (Dmv Seminar) (ISBN: 9780817622305) Birkhauser Boston, in Englisch, Broschiert.Nur diese Ausgabe anzeigen…
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Introduction to Coding Theory and Algebraic Geometry. (=DMV Seminar; Band 12).
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Introduction to Coding Theory and Algebraic Geometry (2013)
DE PB NW RPISBN: 9783034899796 bzw. 3034899793, in Deutsch, Birkhäuser Sep 2013, Taschenbuch, neu, Nachdruck.
Von Händler/Antiquariat, AHA-BUCH GmbH [51283250], Einbeck, NDS, Germany.
This item is printed on demand - Print on Demand Titel. Neuware - I: Coding Theory.- 1. Finite fields.- 2. Error-correcting codes.- 3. Linear codes.- 4. Cyclic codes.- 5. Classical Goppa codes.- 6. Bounds on codes.- 7. Self-dual codes.- 8. Codes from curves.- References.- II: Algebraic Geometry.- I. Elementary concepts from algebraic geometry.- II. Divisors on algebraic curves.- III. Goppa Codes.- IV. Couting points on curves over finite fields.- V. Shimura curves and codes.- Index of notations. 85 pp. Englisch.
This item is printed on demand - Print on Demand Titel. Neuware - I: Coding Theory.- 1. Finite fields.- 2. Error-correcting codes.- 3. Linear codes.- 4. Cyclic codes.- 5. Classical Goppa codes.- 6. Bounds on codes.- 7. Self-dual codes.- 8. Codes from curves.- References.- II: Algebraic Geometry.- I. Elementary concepts from algebraic geometry.- II. Divisors on algebraic curves.- III. Goppa Codes.- IV. Couting points on curves over finite fields.- V. Shimura curves and codes.- Index of notations. 85 pp. Englisch.
2
Introduction to Coding Theory and Algebraic Geometry (2011)
~EN PB NWISBN: 9783034899796 bzw. 3034899793, vermutlich in Englisch, Springer, Basel, Taschenbuch, neu.
Lieferung aus: Schweiz, Versandfertig innert 4 - 7 Werktagen.
These notes are based on lectures given in the semmar on 'Coding Theory and Algebraic Geometry' held at Schloss Mickeln, Diisseldorf, November 16-21, 1987. In 1982 Tsfasman, Vladut and Zink, using algebraic geometry and ideas of Goppa, constructed a seqeunce of codes that exceed the Gilbert-Varshamov bound. The result was considered sensational. Furthermore, it was surprising to see these unrelated areas of mathematics collaborating. The aim of this course is to give an introduction to coding theory and to sketch the ideas of algebraic geometry that led to the new result. Finally, a number of applications of these methods of algebraic geometry to coding theory are given. Since this is a new area, there are presently no references where one can find a more extensive treatment of all the material. However, both for algebraic geometry and for coding theory excellent textbooks are available. The combination ofthe two subjects can only be found in a number ofsurvey papers. A book by C. Moreno with a complete treatment of this area is in preparation. We hope that these notes will stimulate further research and collaboration of algebraic geometers and coding theorists. G. van der Geer, J.H. van Lint Introduction to CodingTheory and Algebraic Geometry PartI -- CodingTheory Jacobus H. vanLint 11 1. Finite fields In this chapter we collect (without proof) the facts from the theory of finite fields that we shall need in this course. Taschenbuch, 05.10.2011.
These notes are based on lectures given in the semmar on 'Coding Theory and Algebraic Geometry' held at Schloss Mickeln, Diisseldorf, November 16-21, 1987. In 1982 Tsfasman, Vladut and Zink, using algebraic geometry and ideas of Goppa, constructed a seqeunce of codes that exceed the Gilbert-Varshamov bound. The result was considered sensational. Furthermore, it was surprising to see these unrelated areas of mathematics collaborating. The aim of this course is to give an introduction to coding theory and to sketch the ideas of algebraic geometry that led to the new result. Finally, a number of applications of these methods of algebraic geometry to coding theory are given. Since this is a new area, there are presently no references where one can find a more extensive treatment of all the material. However, both for algebraic geometry and for coding theory excellent textbooks are available. The combination ofthe two subjects can only be found in a number ofsurvey papers. A book by C. Moreno with a complete treatment of this area is in preparation. We hope that these notes will stimulate further research and collaboration of algebraic geometers and coding theorists. G. van der Geer, J.H. van Lint Introduction to CodingTheory and Algebraic Geometry PartI -- CodingTheory Jacobus H. vanLint 11 1. Finite fields In this chapter we collect (without proof) the facts from the theory of finite fields that we shall need in this course. Taschenbuch, 05.10.2011.
3
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Introduction to Coding Theory and Algebraic Geometry (2011)
DE PB NW RPISBN: 9783034899796 bzw. 3034899793, in Deutsch, Birkhäuser Okt 2011, Taschenbuch, neu, Nachdruck.
Von Händler/Antiquariat, AHA-BUCH GmbH [51283250], Einbeck, Germany.
This item is printed on demand - Print on Demand Titel. Neuware - These notes are based on lectures given in the semmar on 'Coding Theory and Algebraic Geometry' held at Schloss Mickeln, Diisseldorf, November 16-21, 1987. In 1982 Tsfasman, Vladut and Zink, using algebraic geometry and ideas of Goppa, constructed a seqeunce of codes that exceed the Gilbert-Varshamov bound. The result was considered sensational. Furthermore, it was surprising to see these unrelated areas of mathematics collaborating. The aim of this course is to give an introduction to coding theory and to sketch the ideas of algebraic geometry that led to the new result. Finally, a number of applications of these methods of algebraic geometry to coding theory are given. Since this is a new area, there are presently no references where one can find a more extensive treatment of all the material. However, both for algebraic geometry and for coding theory excellent textbooks are available. The combination ofthe two subjects can only be found in a number ofsurvey papers. A book by C. Moreno with a complete treatment of this area is in preparation. We hope that these notes will stimulate further research and collaboration of algebraic geometers and coding theorists. G. van der Geer, J.H. van Lint Introduction to CodingTheory and Algebraic Geometry PartI -- CodingTheory Jacobus H. vanLint 11 1. Finite fields In this chapter we collect (without proof) the facts from the theory of finite fields that we shall need in this course. 85 pp. Englisch.
This item is printed on demand - Print on Demand Titel. Neuware - These notes are based on lectures given in the semmar on 'Coding Theory and Algebraic Geometry' held at Schloss Mickeln, Diisseldorf, November 16-21, 1987. In 1982 Tsfasman, Vladut and Zink, using algebraic geometry and ideas of Goppa, constructed a seqeunce of codes that exceed the Gilbert-Varshamov bound. The result was considered sensational. Furthermore, it was surprising to see these unrelated areas of mathematics collaborating. The aim of this course is to give an introduction to coding theory and to sketch the ideas of algebraic geometry that led to the new result. Finally, a number of applications of these methods of algebraic geometry to coding theory are given. Since this is a new area, there are presently no references where one can find a more extensive treatment of all the material. However, both for algebraic geometry and for coding theory excellent textbooks are available. The combination ofthe two subjects can only be found in a number ofsurvey papers. A book by C. Moreno with a complete treatment of this area is in preparation. We hope that these notes will stimulate further research and collaboration of algebraic geometers and coding theorists. G. van der Geer, J.H. van Lint Introduction to CodingTheory and Algebraic Geometry PartI -- CodingTheory Jacobus H. vanLint 11 1. Finite fields In this chapter we collect (without proof) the facts from the theory of finite fields that we shall need in this course. 85 pp. Englisch.
4
Introduction to Coding Theory and Algebraic Geometry (Oberwolfach Seminars) (2011)
EN PB USISBN: 9783034899796 bzw. 3034899793, in Englisch, 85 Seiten, 1988. Ausgabe, Birkhäuser, Taschenbuch, gebraucht.
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Von Händler/Antiquariat, allnewbooks.
These notes are based on lectures given in the semmar on "Coding Theory and Algebraic Geometry" held at Schloss Mickeln, Diisseldorf, November 16-21, 1987. In 1982 Tsfasman, Vladut and Zink, using algebraic geometry and ideas of Goppa, constructed a seqeunce of codes that exceed the Gilbert-Varshamov bound. The result was considered sensational. Furthermore, it was surprising to see these unrelated areas of mathematics collaborating. The aim of this course is to give an introduction to coding theory and to sketch the ideas of algebraic geometry that led to the new result. Finally, a number of applications of these methods of algebraic geometry to coding theory are given. Since this is a new area, there are presently no references where one can find a more extensive treatment of all the material. However, both for algebraic geometry and for coding theory excellent textbooks are available. The combination ofthe two subjects can only be found in a number ofsurvey papers. A book by C. Moreno with a complete treatment of this area is in preparation. We hope that these notes will stimulate further research and collaboration of algebraic geometers and coding theorists. G. van der Geer, J.H. van Lint Introduction to CodingTheory and Algebraic Geometry PartI -- CodingTheory Jacobus H. vanLint 11 1. Finite fields In this chapter we collect (without proof) the facts from the theory of finite fields that we shall need in this course. Paperback, Ausgabe: 1988, Label: Birkhäuser, Birkhäuser, Produktgruppe: Book, Publiziert: 2011-10-05, Freigegeben: 2011-10-05, Studio: Birkhäuser, Verkaufsrang: 3409915.
Von Händler/Antiquariat, allnewbooks.
These notes are based on lectures given in the semmar on "Coding Theory and Algebraic Geometry" held at Schloss Mickeln, Diisseldorf, November 16-21, 1987. In 1982 Tsfasman, Vladut and Zink, using algebraic geometry and ideas of Goppa, constructed a seqeunce of codes that exceed the Gilbert-Varshamov bound. The result was considered sensational. Furthermore, it was surprising to see these unrelated areas of mathematics collaborating. The aim of this course is to give an introduction to coding theory and to sketch the ideas of algebraic geometry that led to the new result. Finally, a number of applications of these methods of algebraic geometry to coding theory are given. Since this is a new area, there are presently no references where one can find a more extensive treatment of all the material. However, both for algebraic geometry and for coding theory excellent textbooks are available. The combination ofthe two subjects can only be found in a number ofsurvey papers. A book by C. Moreno with a complete treatment of this area is in preparation. We hope that these notes will stimulate further research and collaboration of algebraic geometers and coding theorists. G. van der Geer, J.H. van Lint Introduction to CodingTheory and Algebraic Geometry PartI -- CodingTheory Jacobus H. vanLint 11 1. Finite fields In this chapter we collect (without proof) the facts from the theory of finite fields that we shall need in this course. Paperback, Ausgabe: 1988, Label: Birkhäuser, Birkhäuser, Produktgruppe: Book, Publiziert: 2011-10-05, Freigegeben: 2011-10-05, Studio: Birkhäuser, Verkaufsrang: 3409915.
5
Introduction to coding theory and algebraic geometry (DMV seminar) (1989)
EN PB USISBN: 9780817622305 bzw. 0817622306, in Englisch, 88 Seiten, Birkhauser Verlag, Taschenbuch, gebraucht.
Lieferung aus: Vereinigte Staaten von Amerika, Usually ships in 1-2 business days.
Von Händler/Antiquariat, Better World Books: South.
These notes are based on lectures given in the semmar on "Coding Theory and Algebraic Geometry" held at Schloss Mickeln, Diisseldorf, November 16-21, 1987. In 1982 Tsfasman, Vladut and Zink, using algebraic geometry and ideas of Goppa, constructed a seqeunce of codes that exceed the Gilbert-Varshamov bound. The result was considered sensational. Furthermore, it was surprising to see these unrelated areas of mathematics collaborating. The aim of this course is to give an introduction to coding theory and to sketch the ideas of algebraic geometry that led to the new result. Finally, a number of applications of these methods of algebraic geometry to coding theory are given. Since this is a new area, there are presently no references where one can find a more extensive treatment of all the material. However, both for algebraic geometry and for coding theory excellent textbooks are available. The combination ofthe two subjects can only be found in a number ofsurvey papers. A book by C. Moreno with a complete treatment of this area is in preparation. We hope that these notes will stimulate further research and collaboration of algebraic geometers and coding theorists. G. van der Geer, J.H. van Lint Introduction to CodingTheory and Algebraic Geometry PartI -- CodingTheory Jacobus H. vanLint 11 1. Finite fields In this chapter we collect (without proof) the facts from the theory of finite fields that we shall need in this course. Paperback, Label: Birkhauser Verlag, Birkhauser Verlag, Produktgruppe: Book, Publiziert: 1989-10-26, Studio: Birkhauser Verlag, Verkaufsrang: 16996820.
Von Händler/Antiquariat, Better World Books: South.
These notes are based on lectures given in the semmar on "Coding Theory and Algebraic Geometry" held at Schloss Mickeln, Diisseldorf, November 16-21, 1987. In 1982 Tsfasman, Vladut and Zink, using algebraic geometry and ideas of Goppa, constructed a seqeunce of codes that exceed the Gilbert-Varshamov bound. The result was considered sensational. Furthermore, it was surprising to see these unrelated areas of mathematics collaborating. The aim of this course is to give an introduction to coding theory and to sketch the ideas of algebraic geometry that led to the new result. Finally, a number of applications of these methods of algebraic geometry to coding theory are given. Since this is a new area, there are presently no references where one can find a more extensive treatment of all the material. However, both for algebraic geometry and for coding theory excellent textbooks are available. The combination ofthe two subjects can only be found in a number ofsurvey papers. A book by C. Moreno with a complete treatment of this area is in preparation. We hope that these notes will stimulate further research and collaboration of algebraic geometers and coding theorists. G. van der Geer, J.H. van Lint Introduction to CodingTheory and Algebraic Geometry PartI -- CodingTheory Jacobus H. vanLint 11 1. Finite fields In this chapter we collect (without proof) the facts from the theory of finite fields that we shall need in this course. Paperback, Label: Birkhauser Verlag, Birkhauser Verlag, Produktgruppe: Book, Publiziert: 1989-10-26, Studio: Birkhauser Verlag, Verkaufsrang: 16996820.
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Introduction to Coding Theory and Algebraic Geometry (1989)
ENISBN: 9780817622305 bzw. 0817622306, in Englisch, Birkhauser Boston.
Lieferung aus: Vereinigtes Königreich Großbritannien und Nordirland, Versandkosten nach: USA.
Von Händler/Antiquariat, Anybook Ltd.
Birkhauser Boston, 1989. This book has soft covers. Ex-library, With usual stamps and markings, In fair condition, suitable as a study copy.
Von Händler/Antiquariat, Anybook Ltd.
Birkhauser Boston, 1989. This book has soft covers. Ex-library, With usual stamps and markings, In fair condition, suitable as a study copy.
7
Introduction to Coding Theory and Algebraic Geometry (1989)
EN PB USISBN: 9780817622305 bzw. 0817622306, in Englisch, Birkhauser Boston, Taschenbuch, gebraucht.
Von Händler/Antiquariat, Anybook Ltd. [312675], Lincoln, United Kingdom.
This book has soft covers. Ex-library, With usual stamps and markings, In fair condition, suitable as a study copy.
This book has soft covers. Ex-library, With usual stamps and markings, In fair condition, suitable as a study copy.
8
Introduction to Coding Theory Algebraic Geometry. (=Oberwolfach Seminars ; 12) Aufl. 1988 (2011)
DEISBN: 9783034899796 bzw. 3034899793, in Deutsch.
Lieferung aus: Deutschland, Versandkosten in die BRD.
Von Händler/Antiquariat, Wissenschaftliches Antiquariat Thomas Haker e.K.
Basel, Springer Basel, 85 S. in 1 Teil ; 250 mm x 170 mm. Paperback. In very good condition. ISBN: 9783034899796 *** Wenn Sie an einem Tag mehr als einen Titel bei uns bestellen, liefern wir innerhalb Deutschlands versandkostenfrei ***Mathematik [Naturwissenschaften] 2011.
Von Händler/Antiquariat, Wissenschaftliches Antiquariat Thomas Haker e.K.
Basel, Springer Basel, 85 S. in 1 Teil ; 250 mm x 170 mm. Paperback. In very good condition. ISBN: 9783034899796 *** Wenn Sie an einem Tag mehr als einen Titel bei uns bestellen, liefern wir innerhalb Deutschlands versandkostenfrei ***Mathematik [Naturwissenschaften] 2011.
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Introduction to coding theory and algebraic geometry (DMV seminar)
EN USISBN: 9780817622305 bzw. 0817622306, in Englisch, Birkhauser Verlag, gebraucht.
Lieferung aus: Vereinigte Staaten von Amerika, Versandkostenfrei nach: USA.
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Birkhauser Verlag. Used - Acceptable. Former Library book. Shows definite wear, and perhaps considerable marking on inside. 100% Money Back Guarantee. Shipped to over one million happy customers. Your purchase benefits world literacy!
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Birkhauser Verlag. Used - Acceptable. Former Library book. Shows definite wear, and perhaps considerable marking on inside. 100% Money Back Guarantee. Shipped to over one million happy customers. Your purchase benefits world literacy!
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Introduction to Coding Theory and Algebraic Geometry (2011)
DE PB NWISBN: 9783034899796 bzw. 3034899793, in Deutsch, Birkhäuser, Taschenbuch, neu.
Von Händler/Antiquariat, Herb Tandree Philosophy Books [17426], Stroud, GLOS, United Kingdom.
9783034899796 Paperback, This listing is a new book, a title currently in-print which we order directly and immediately from the publisher.
9783034899796 Paperback, This listing is a new book, a title currently in-print which we order directly and immediately from the publisher.
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